daviddoji/CalculusWithJuliaNotes.jl
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em dash; sentence case

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jverzani
2025-07-27 15:26:00 -04:00
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quarto/derivatives/more_zeros.qmd
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@@ -368,7 +368,7 @@ $$
So we should consider `f(x_n)` an *approximate zero* when it is on the scale of $f'(\alpha) \cdot \alpha \delta$. That $\alpha$ factor means we consider a *relative* tolerance for `f`.
> For checking if $f(x_n) \approx 0$ both a relative and absolute error should be used--the relative error involving the size of $x_n$.
> For checking if $f(x_n) \approx 0$ both a relative and absolute error should be used---the relative error involving the size of $x_n$.
A good condition to check if `f(x_n)` is small is